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By Definition, an "And" Statement Is True Only When the Statements

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True/False

By definition, an "and" statement is true only when the statements before and after the "and" connective are both true. Use this definition to determine whether the given statement is true or false.
- (11122312){xx is an integer } and the value of 1x2(x+11)1(x+11)x2, for x=100 is 0\left( \frac { 11 } { 12 } - \frac { 23 } { 12 } \right) \in \{ x \mid x \text { is an integer } \} \text { and the value of } 1 x ^ { 2 } ( x + 11 ) - 1 ( x + 11 ) x ^ { 2 } , \text { for } x = 100 \text { is } 0


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